Generalized Sobolev's phi function for the resolvent of a Milne-type integral equation with a degenerate kernel

DOI10.1016/0022-247X(76)90221-3zbMath0346.45003OpenAlexW2073019590MaRDI QIDQ1233586

Sueo Ueno

Publication date: 1976

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-247x(76)90221-3

Mathematics Subject Classification ID

Numerical methods for integral equations (65R20) Linear operators belonging to operator ideals (nuclear, (p)-summing, in the Schatten-von Neumann classes, etc.) (47B10) Riesz operators; eigenvalue distributions; approximation numbers, (s)-numbers, Kolmogorov numbers, entropy numbers, etc. of operators (47B06) Linear integral equations (45A05)

Related Items (2)

Cauchy system for Fredholm resolvents with composite displacement kernels ⋮ An initial-value solution of the least-squares estimation problem with degenerate covariance

Cites Work

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• Reduction of Fredholm integral equations to Cauchy systems
• The invariant imbedding numerical method for Fredholm integral equations with degenerate kernels
• Invariant imbedding and the resolvent of Fredholm integral equations with semi-degenerate kernels
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• Invariant Imbedding and Mathematical Physics. I. Particle Processes
• Invariant imbedding and Fredholm integral equations with degenerate kernels
• Invariant imbedding and the resolvent of Fredholm integral equations with variable parameters
• Exact Solution of a Family of Integral Equations of Anisotropic Scattering
• An Initial-Value Theory for Fredholm Integral Equations With Semidegenerate Kernels
• Invariant imbedding and the resolvent of Fredholm integral equation with composite symmetric kernel

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